The vacuum subtracted, finite result for of both static correlators involving \(\tilde{T}^{0j}\)  and \(\tilde{T}^{jt}\)  turns out to be identical [1]}, [2]}, as \(k\rightarrow 0\)  and \(n_F(x)\)  the Fermi distribution,

T(0j) = T(jt) = 182 0dq q [nF(q+)+nF(q-)]
